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Adobe Acrobat Reader DC Help 8.4.pdf 8.5.pdf TanFin 10_Appendix. final review.pdf Final Exa 5 76 100% 6. There are 5 red ball
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There are 12 balls in an urn of which 5 are red and 7 are blue. 2 balls are drawn without replacement. Let A be the event that the first ball drawn is red and B be the event that the second ball drawn is red. It is required to find the probability P(A|B).

now, P(A)=5/12

Probabilty that the second ball is red consists of 2 situations. (i) first ball drawn is red, second ball drawn is also red and (ii) first ball drawn is blue but the second ball drawn is red.

Hence, P(B) = (5/12)*(4/11) + (7/12)*(5/11) = 55/132

A ∩ B means both A & B are red. Hence, P(A∩B) = (5/12)*(4/11) = 20/132

Hence, P(A|B)=P(A∩B)/P(B) = (20/132)/(55/132) = 20/55 = 4/11

answer is 4/11

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